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| Packages that use RingI | |
|---|---|
| org.lsmp.djep.groupJep.groups | |
| org.lsmp.djep.groupJep.interfaces | |
| org.lsmp.djep.groupJep.values | |
| Uses of RingI in org.lsmp.djep.groupJep.groups |
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| Classes in org.lsmp.djep.groupJep.groups that implement RingI | |
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class |
AlgebraicExtension
An Algebraic Extension of a Ring. |
class |
BigReals
The field of Reals represented by BigDecimals. |
class |
ExtendedFreeGroup
An extended version of a Free Group, limted seport for powers and division. |
class |
FreeGroup
A free group generated by a symbol t. |
class |
Integers
The group of integers, implemented as a BigInteger. |
class |
Quaternions
Possibly the Quaternions, completely untested. |
class |
Rationals
The Field of rational numbers. |
class |
Reals
A representation of the Reals where elements are represented as Doubles. |
class |
Zn
The group of integers mod n. |
| Fields in org.lsmp.djep.groupJep.groups declared as RingI | |
|---|---|
protected RingI |
FreeGroup.baseRing
|
| Methods in org.lsmp.djep.groupJep.groups that return RingI | |
|---|---|
RingI |
FreeGroup.getBaseRing()
Returns the base ring of this extension. |
| Constructors in org.lsmp.djep.groupJep.groups with parameters of type RingI | |
|---|---|
AlgebraicExtension(RingI K,
Polynomial poly)
Create the ring K(t) where t is a solution of the monic polynomial p. |
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ExtendedFreeGroup(RingI K,
String symbol)
|
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FreeGroup(RingI K,
String symbol)
Create the ring K(t) where t is a free variable. |
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| Uses of RingI in org.lsmp.djep.groupJep.interfaces |
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| Subinterfaces of RingI in org.lsmp.djep.groupJep.interfaces | |
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interface |
FieldI
Represents a field. |
interface |
IntegralDomainI
A RingI which has a multiplicative indentity. |
| Uses of RingI in org.lsmp.djep.groupJep.values |
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| Methods in org.lsmp.djep.groupJep.values that return RingI | |
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RingI |
Polynomial.getBaseRing()
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| Constructors in org.lsmp.djep.groupJep.values with parameters of type RingI | |
|---|---|
Polynomial(RingI baseRing,
String symbol,
Number[] coeffs)
Construct a polynomial over a ring. |
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